`1+1/(1+1/5)=?`

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The simplified value of (1-1/3) (1- 1/4) (1-1/5) …(1-1/(99)) (1- (1)/(100)) is

cos [2"cos"^(-1) (1)/(5) + "sin"^(-1) (1)/(5)]=

lim_(n->oo)(1+1/5)(1+1/5^4)(1+1/5^4)......(1+1/5^(2^n)) is equal to :

The sum of the infinite series 1+(1+(1)/(5))((1)/(2))+(1+(1)/(5)+(1)/(5^(2)))((1)/(2^(2)))+

The value of (1 - 1/2) (1 - 1/3) (1 - 1/4)(1 - 1/5) ………(1 - 1/n) is :

The value of (1-1/2)(1-1/3)(1-1/4)(1-1/5)…(1-1/n) is :

When simplified the product (1-1/3)(1-1/4)(1-1/5)......(1-1/n) becomes :

(1 - 1/3) (1 - 1/4)(1 - 1/5)………(1 - 1/n) equals:

(1-1/3)(1-1/4)(1-1/5)…(1-1/n) equals: